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2) Let 1 = f* cos y3 dydx. By reversing the order of integration of I, we get a. 1 = ²₂x cos y³ dx dy X b. 1 = √2 ²2 cos y³ dx dy C. 1 = 1₂cos y³ dx dy d. None of the above

2) Let 1 = f* cos y3 dydx. By reversing the order of integration of I, we get a. 1 = ²₂x cos y³ dx dy X b. 1 = √2 ²2 cos y³ dx dy C. 1 = 1₂cos y³ dx dy d. None of the above

Linear Algebra: A Modern Introduction
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.6: The Matrix Of A Linear Transformation
Problem 30EQ
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2) Let 1 = = a. r√x Jo cos y³ dydx. By reversing the order of integration of I, we get ²₂x cos y³ dx dy √2 Jy² -√2 ²₂ cos y³ dx dy cos y³ dx dy b. 1 = c. 1 = d. None of the above
Transcribed Image Text:2) Let 1 = = a. r√x Jo cos y³ dydx. By reversing the order of integration of I, we get ²₂x cos y³ dx dy √2 Jy² -√2 ²₂ cos y³ dx dy cos y³ dx dy b. 1 = c. 1 = d. None of the above
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